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Towards Demystifying Shannon Entropy, Lossless Compression and Approaches to Statistical Machine Learning

机译:走向搅拌的香农熵,无损压缩和统计机器学习方法

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摘要

Current approaches in science, including most machine and deep learning methods, rely heavily at their core on traditional statistics and information theory, but these theories are known to fail to capture certain fundamental properties of data and the world related to recursive and computable phenomena, and they are ill-equipped to deal with high-level functions such as inference, abstraction, modelling and causation, being fragile and easily deceived. How is it that some of these approaches have (apparently) been successfully applied? We explore recent attempts to adopt more powerful, albeit more difficult methods, methods based on the theories of computability and algorithmic probability, which may eventually display and grasp these higher level elements of human intelligence. We propose that a fundamental question in science regarding how to find shortcuts for faster adoption of proven mathematical tools can be answered by shortening the adoption cycle and leaving behind old practices in favour of new ones. This is the case for randomness, where science continues to cling to purely statistical tools in disentangling randomness from meaning, and is stuck in a self-deluding pattern of still privileging regression and correlation despite the fact that mathematics has made important advances to better characterise randomness that have yet to be incorporated into scientific theory and practice.
机译:目前科学的方法,包括大多数机器和深度学习方法,严重依赖于传统统计和信息理论的核心,但已知这些理论未能捕捉数据和与递归和可计算现象相关的某些基本属性,以及它们是不适用于处理高级功能,如推理,抽象,建模和因果关系,脆弱,很容易被欺骗。如何成功地应用这些方法中的一些方法?我们探索最近采用更强大的尝试,尽管基于可计算性和算法概率的理论,方法最终可以显示和掌握这些更高级别的人类智能元素的方法。我们建议通过缩短采用周期并留下旧实践,对如何找到更快的数学工具的快捷方式来寻求快捷方式进行速度采用的快捷方式的基本问题。这种情况是随机性的情况,在那里科学继续依赖于异常随机性的纯粹统计工具,并且尽管数学使数学使得更好地表征随机性的重要进展,但仍然存在于仍然的仍然特权回归和相关性的依赖的统计工具。尚未纳入科学理论和实践。

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